Title :
Online fault prediction for nonlinear system based on sliding ARMA combined with online LS-SVR
Author :
Su Shengchao ; Zhang Wei ; Zhao Shuguang
Author_Institution :
Coll. of Inf. Sci. & Technol., Donghua Univ., Shanghai, China
Abstract :
In this paper, a robust online fault prediction method which combines sliding autoregressive moving average (ARMA) modeling with online least squares support vector regression (LS-SVR) compensation is presented for unknown nonlinear system. At first, we design an online LS-SVR algorithm for nonlinear time series prediction. A combined time series prediction method is then developed for nonlinear system prediction. The sliding ARMA model is used to approximate the nonlinear time series, meanwhile, the online LS-SVR is added to compensate for the nonlinear modeling error with external disturbance. The one-step-ahead prediction of the nonlinear time series is so achieved. Finally, the online method is applied into motor time series polluted by noise, and a fault decision function is defined to judge the fault information manifested by the predicted error. The experimental results show the effectiveness of the proposed method.
Keywords :
autoregressive moving average processes; compensation; control system synthesis; fault diagnosis; least squares approximations; nonlinear control systems; prediction theory; robust control; support vector machines; time series; LS-SVR compensation; design; external disturbance; fault decision function; fault information; motor time series; nonlinear modeling error; nonlinear system prediction; nonlinear time series prediction method; one-step-ahead prediction; online LS-SVR algorithm; online least squares support vector regression compensation; robust online fault prediction method; sliding ARMA model; sliding autoregressive moving average modeling; unknown nonlinear system; Circuit faults; Computational modeling; Nonlinear systems; Prediction algorithms; Predictive models; Support vector machines; Time series analysis; Fault prediction; autoregressive moving average; least squares support vector regression; nonlinear system; time series prediction;
Conference_Titel :
Control Conference (CCC), 2014 33rd Chinese
Conference_Location :
Nanjing
DOI :
10.1109/ChiCC.2014.6895482